<--- Back to Details
First PageDocument Content
Differential equations / Control theory / Multivariable calculus / Partial differential equation / Mathematical analysis / Mathematics / Physics / Optimal control / Stochastic control
Date: 2014-09-22 16:43:36
Differential equations
Control theory
Multivariable calculus
Partial differential equation
Mathematical analysis
Mathematics
Physics
Optimal control
Stochastic control

PUSH PULL MIGRATION LAWS x Guido Dorigo* and Waldo Tobler † Abstract:Thema t he ma

Add to Reading List

Source URL: www.geog.ucsb.edu

Download Document from Source Website

File Size: 458,40 KB

Share Document on Facebook

Similar Documents

Specification Revision for Markov Decision Processes with Optimal Trade-off M. Lahijanian and M. Kwiatkowska Abstract— Optimal control policy synthesis for probabilistic systems from high-level specifications is increa

Specification Revision for Markov Decision Processes with Optimal Trade-off M. Lahijanian and M. Kwiatkowska Abstract— Optimal control policy synthesis for probabilistic systems from high-level specifications is increa

DocID: 1xVDa - View Document

EXAM IN OPTIMAL CONTROL  ROOM: U14, U15 TIME: January 13, 2018, 8–12 COURSE: TSRT08, Optimal Control PROVKOD: TEN1

EXAM IN OPTIMAL CONTROL ROOM: U14, U15 TIME: January 13, 2018, 8–12 COURSE: TSRT08, Optimal Control PROVKOD: TEN1

DocID: 1vnSN - View Document

610  IEEE TRANSACTIONS ON AUTOMATIC CONTROL, VOL. 58, NO. 3, MARCH 2013 Reaching an Optimal Consensus: Dynamical Systems That Compute Intersections of Convex Sets

610 IEEE TRANSACTIONS ON AUTOMATIC CONTROL, VOL. 58, NO. 3, MARCH 2013 Reaching an Optimal Consensus: Dynamical Systems That Compute Intersections of Convex Sets

DocID: 1vjwF - View Document

MarchRevised MayReport LIDS-P-3506 Stable Optimal Control and Semicontractive Dynamic Programming

MarchRevised MayReport LIDS-P-3506 Stable Optimal Control and Semicontractive Dynamic Programming

DocID: 1vhRF - View Document

TSRT08: Optimal Control Solutionsa) The Hamiltonian is given by H(t, x, u, λ) = x + u2 + λ(x + u + 1). Pointwise minimization yields

TSRT08: Optimal Control Solutionsa) The Hamiltonian is given by H(t, x, u, λ) = x + u2 + λ(x + u + 1). Pointwise minimization yields

DocID: 1vhuL - View Document